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(1 pt) Find the absolute maximum and absolute minimum values of the function f (x) = x^4−10x^2−7 on each of the indicated intervals. Enter None for any absolute extrema that do not exist. (A) Interval = [−3,−1]. Absolute maximum = Absolute minimum =
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f(-3)=-16 f(-1)=-16 f(-sqrt(5)=-32 the derivative is zero at x=sqrt(5). -32 is absolute minimum and -16 is an absolute maximum
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